Lesson objective + Skill Check
Read the structure of the question and decide what approach it needs before starting the algebra.
Learn how to recognise the method a question needs, work through it clearly and catch mistakes before they cost you marks.
The full course route is visible below. Click any chapter to load the lesson, then move through the four-step sequence.
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A syllabus tells you what can be examined. The paper decides how methods are combined, which conditions matter, and what working earns the mark.
A question that looks like algebra may require a sketch. A question that looks like calculus may need completing the square first. Read the structure before reaching for a formula.
Sign errors, misread coefficients, and swapped values account for more lost marks than not knowing the method at all.
The mark scheme awards method marks for clear intermediate lines. Jumping from question to answer risks losing marks even when the final value is correct.
Put the answer back into the original equation or condition. If it does not satisfy, the working contains an error worth finding before moving on.
The question specifies the form. Giving a decimal when an exact surd is required, or rounding too early, loses the accuracy mark at the end.
Solve x² − 5x + 6 = 0 by completing the square, showing each step of your working. [4 marks]
"x = 2 or x = 3."
x² − 5x + 6 = 0. (x − 5/2)² − 25/4 + 6 = 0. (x − 5/2)² = 1/4. x − 5/2 = ±1/2. x = 3 or x = 2.
The better answer is not valuable because it is longer. It shows the method marks the examiner needs to award.
Choose the approach, make the steps visible, check the result and catch the small error before it becomes the final answer.
Read the structure of the question and decide what approach it needs before starting the algebra.
Write enough working to make the method visible — and recoverable if something goes wrong.
Find sign errors, swapped values and rounding mistakes before they become the final answer.
Meet the method again without the worked example beside you.

His course is built around a recurring problem: a student can recognise the topic, remember the formula, and still lose the mark through a sign error, missing working, or an answer in the wrong form.
Progress is not watching someone solve it. It is getting from the question to the answer yourself — and catching the mistake before the examiner does.
Build fluency in algebra, functions, calculus, trigonometry, and vectors with the precision the paper requires.
Apply Newton's laws, energy methods, and equilibrium to structured problems with clear force diagrams and working.
Use probability distributions, hypothesis testing, and data representation with correct notation and interpretation.
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Hands down all I could ask for in one place. Amazing teachers and an amazing journey for sure.
Full recorded A Level Mathematics, billed one month at a time.
Pay once for A Level Mathematics through your chosen sitting —O/N 2026.
Every included A Level subject — not only Mathematics — on one plan.
Intensive sessions delivered live over video. Shahab covers the hardest chapters, paper technique, and worked solutions directly — with time to ask.
The route is designed for independent study: teaching, chapter notes, Skill Checks, worksheets, revision resources, and past-paper support are connected in sequence. The student still has to attempt the work and return to mistakes.
Yes. The product route connects focused lessons with checks, notes, worksheets, questions, and corrections. Exact resource coverage can vary by chapter, so the course player should remain the source of truth.
Both cover one subject. Monthly is billed one month at a time and does not require a fixed sitting. Exam Pass is one payment for access through one named sitting.
When the student needs two or more of the included A Level subjects. It covers the full included set and can be selected as Monthly or a sitting-specific Exam Pass.
No. Matching recorded Mathematics access is included in the Live plan. The cart deliberately keeps one plan at a time so the student is not charged twice.
Yes. The course covers all three components as required by the 9709 syllabus. Pure Mathematics forms the core, with Mechanics and Statistics as the applied components.